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首页> 外文期刊>Intelligence: A Multidisciplinary Journal >Prediction of the dynamic behavior of an uncertain friction system coupled to nonlinear energy sinks using a multi-element generalized polynomial chaos approach
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Prediction of the dynamic behavior of an uncertain friction system coupled to nonlinear energy sinks using a multi-element generalized polynomial chaos approach

机译:使用多元素广义多项式混沌方法预测非线性能量沉积的不确定摩擦系统的动态行为

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摘要

In this paper, a friction system with uncertain parameters and coupled to two Nonlinear Energy Sinks (NESs) is studied. The dispersion of some physical parameters due to their uncertain nature may generate a dynamic instability which leads to a Limit Cycle Oscillations (LCO) causing a propensity of squeal. The concept of Targeted Energy Transfer (TET) by means of NESs to mitigate this squealing noise is proposed. In this kind of unstable dynamical system coupled to NES, the transition from harmless regimes (i.e. the LCO is mitigated) to harmful regimes (i.e. the LCO is not mitigated) as a function of the uncertain parameters implies a discontinuity in the steady-state amplitude profiles. In this context, a Multi-Element generalized Polynomial Chaos (ME-gPC) based method is proposed to locate this discontinuity (called mitigation limit) and therefore to predict the Propensity of the system to undergo an Harmless Steady-State Regime (PHSSR). The results obtained with this original method lead to a good compromise between computational cost and accuracy in comparison with a reference method.
机译:在本文中,研究了具有不确定参数的摩擦系统,并耦合到两个非线性能量水槽(NESS)。由于其不确定性质而导致的一些物理参数的分散可以产生动态稳定性,这导致极限循环振荡(LCO)导致尖叫的倾角。提出了通过NESS来减轻这种尖叫声噪声的目标能量转移(TET)的概念。在耦合到NE的这种不稳定的动态系统中,作为不确定参数的函数的来自无害的制度(即LCO的转变)以不确定参数的函数意味着在稳态幅度中的不连续性配置文件。在这种情况下,提出了一种基于多元素广义多项式混沌(ME-GPC)的方法以定位这种不连续性(称为缓解极限),因此预测系统的倾向经历无害的稳态制度(PHSSR)。与该原始方法获得的结果导致计算成本与准确性之间的良好折衷与参考方法相比。

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